enumerative

These numbers also give the solution to certain enumerative problems.

Enumerative and analytic studies differ by where the action is taken.

This did not exhaust the proper domain of enumerative questions.

An enumerative classification contains a full set of entries for all concepts.

Enumerative schemes can be difficult to revise to take account of new developments.

Both are essentially enumerative (although extensive provision for synthesis is made).

Basic combinatorial concepts and enumerative results appeared throughout the ancient world.

An enumerative bibliography is a systematic list of books and other works such as journal articles.

Fibonacci numbers is the basic example of a problem in enumerative combinatorics.

Not only the structure but also enumerative properties belong to matroid theory.

There are two primary types of classification used for information organization: enumerative and faceted.

A statistical study can be enumerative or analytic, but it cannot be both.

The problem is to put Schubert's enumerative calculus on a rigorous foundation.

In 1963, Popper declared that enumerative induction is a myth.

Enumerative geometry remained his focus up until 1875.

He articulated the difficulty as the distinction between analytic and enumerative statistical studies.

The scheme is basically enumerative with simple and composite or compound subjects listed within each class.

The enumerative list may be comprehensive or selective.

In this way the application of statistical mechanics becomes an enumerative combinatorial problem.

Enumerative geometry is very closely tied to intersection theory.

Yet sheer enumerative induction is overwhelmingly absent from science conducted by humans.

Two decades later, Russell proposed enumerative induction as an "independent logical principle".

In particular, the enumerative predictions of mirror symmetry have now been rigorously proven.

Bolduc often used the technique of the enumerative song, which lists something such as foods or tasks.

He has also made contributions in other fields such as Schubert calculus and enumerative geometry.